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Experience: I teach Calculus and Probability in a University since 1994

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Look up a roulette wheel diagram. The following sets are defined:
•A

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Look up a roulette wheel diagram. The following sets are defined:

•A = the set of red numbers•B = the set of black numbers•C = the set of green numbers•D = the set of even numbers•E = the set of odd numbers•F = {1,2,3,4,5,6,7,8,9,10,11,12} From these, determine each of the following:

Weekly tasks or assignments (Individual or Group Projects) will be due by Monday and late submissions will be assigned a late penalty in accordance with the late penalty policy found in the syllabus. NOTE: All submission posting times are based on midnight Central Time.

Task Background: This assignment involves solving problems by using various discrete techniques to model the problems at hand. Quite often, these models form the foundations for writing computer programming code that automate the tasks. To carry out these tasks effectively, a working knowledge of sets, relations, graphs, finite automata structures and Grammars is necessary.Part I: Set Theory

Look up a roulette wheel diagram. The following sets are defined:

A = the set of red numbersB = the set of black numbersC = the set of green numbersD = the set of even numbersE = the set of odd numbersF = {1,2,3,4,5,6,7,8,9,10,11,12}From these, determine each of the following:

A∪BA∩DB∩CC∪EB∩FE∩FPart II: Relations, Functions, and Sequences

The implementation of the program that runs the game involves testing. One of the necessary tests is to see if the simulated spins are random. Create an n-ary relation, in table form, that depicts possible results of 10 trials of the game. Include the following results of the game:

NumberColorOdd or even (note: 0 and 00 are considered neither even nor odd.)Also include a primary key. What is the value of n in this n-ary relation?

Part III: Graphs and Trees

Create a tree that models the following scenario. A player decides to play a maximum of 4 times, betting on red each time. The player will quit after losing twice. In the tree, any possible last plays will be an ending point of the tree. Branches of the tree should indicate the winning or losing, and how that affects whether a new play is made.

Part IV: Automata Theory, Grammars and Languages (There are 2 questions for this part)

(1) A gate with three rotating arms at waist height is used to control access to a subway in New York city. Initially, the arms of the gate are locked preventing customers from passing through. Unlocking the arms requires depositing a token in a slot, which allows the arms to rotate to a complete turn which allows one customer to push through and enter. Once the customer passes through the arms are then locked again until another customer deposits another token in the slot.

The gate has two states: LOCKED and UNLOCKED. It also has two inputs: TOKEN and PUSH. When the gate is locked, pushing the arm of the gate has no effect regardless of how many times it is pushed. The input TOXXXXX XXXXXes the state from LOCKED to UNLOCKED. When the gate is in the UNLOCKED state, inserting additional tokens has no effect on the state. But when in the UNLOCKED state, a PUSH input changes the state to LOCKED.

(i). Provide a transition table showing each state, the inputs, and the resulting new states for each input

(2) Here is a context-free grammar that can be used to generate algebraic expressions via the arithmetic operators (addition, subtraction, multiplication, and division), in the variables p, q, and r. The letter E stands for expression:

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